Bahia de panama

Part 1
Consider the binomial (kx + my)carrot n where k = m, k =(cant) 0 and n 3 Z

The common ratio for the sum of the binomialcoefficients is 2, and it’s a geometric sequence because the ratio of the consecutive terms happen to be the same. The nth term in2(carrot)n, so the general expression in terms of n for the sum of the binomial coefficients is Sn = 2(carrot)n.

Part 2
Consider thebinomial (kx + my)n where, k = m, k = 0, and n E Z, urgh.

On the part where you let K = 2, the common ratio for the sum of thebinomial coefficients is 4, and it’s a geometric sequence because the ratio of the consecutive terms happens to be the same. Thegeneral expression in terms of n for the sum of the binomial coefficients is Sn = 2(k)n.

On the part where you let K = 3, the commonratio for the sum of the binomial coefficients is 6, and it’s a geometric sequence because the ratio of the consecutive terms happens tobe the same.

Part 3
Consider the binomial (kx + my)carrotn where m = k – 1, K = 0, and NEZ, ugr.

On the part where you let K= 2, the common ratio for the sum of the binomial coefficients is 4, and it’s a geometric sequence because the ratio of theconsecutive terms happens to be the same. The general expression in terms of n for the sum of the binomial coefficients is Sn = 2(k)n.